Prove by using the principle of mathematical induction that for all `n in N, 10^(n)+3.4^(n+2)+5` is

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Prove that for `n in N ,10^n+3. 4^(n+2)+5` is divisible by `9` . Prove that for `n in N ,10^n+3. 4^(n+2)+5` is divisible by `9` .
Prove n! is greater than 2^n using Mathematical Induction Inequality Proof Prove n! is greater than 2^n using Mathematical Induction Inequality Proof
\( n \in N, 10^{n}+3.4^{n+2}+5 \) is divisible by (A) 23 (B) 3 (C) 9 (D) 207 \( n \in N, 10^{n}+3.4^{n+2}+5 \) is divisible by (A) 23 (B) 3 (C) 9 (D) 207
6. Fast Math Solutions: Prove that 10^n+3.4^{n+1}+5 is divisible by 9 for all natural numbers. 6. Fast Math Solutions: Prove that 10^n+3.4^{n+1}+5 is divisible by 9 for all natural numbers.
`10^n + 3(4)^(n+2)+5, n in N` is divisible by 9. `10^n + 3(4)^(n+2)+5, n in N` is divisible by 9.